If You Win, I’ll Buy You a Donut
Published February 14, 2026
At a glance
Views
844,697
Likes
10,567
Comments
184
Performance vs. channel
All-time outlier score
Engagement rate
More features coming
We're working on new analytics and tools. Stay tuned.
About
#shorts
- Published
- February 14, 2026
- Made for kids
- No
More features coming
We're working on new analytics and tools. Stay tuned.
How If You Win, I’ll Buy You a Donut is doing
It has 844K views in total. It ranks #5,406,434 among tracked YouTube videos by views.
Key facts about If You Win, I’ll Buy You a Donut
- Total views
- 844K
- Total likes
- 10.5K
- Total comments
- 184
- Published
- February 14, 2026
- Global rank by views
- #5,406,434
Frequently asked questions
How many views does If You Win, I’ll Buy You a Donut have?
If You Win, I’ll Buy You a Donut has 844,697 views, 10,567 likes and 184 comments, ranking #5,406,434 among tracked YouTube videos by views.
How accurate are these YouTube video analytics?
View, like, and comment counts come from YouTube's public API and refresh regularly. Growth and revenue figures are estimates built from tracked historical data, so they can differ slightly from what the creator sees privately in YouTube Studio.
What is the outlier score?
How this video's views compare to the channel's usual Shorts or long-form video. A 2x score means double the usual views for that channel, 0.5x means half.
What is engagement rate and how is it calculated?
Likes and comments per view, compared to this channel's typical engagement rate — shown as above or below what's usual for the channel.
How is the revenue estimate calculated?
It's a rough public estimate based on a $0.7–$2.0 CPM (revenue per 1,000 views) applied to view count — not actual creator earnings, which depend on ad rates, audience geography, and monetization settings YouTube doesn't expose publicly.
Is this YouTube video analytics checker free?
Yes. You get 10 free channel and video analytics lookups per 24 hours without an account — logging in, which is also free, removes that limit entirely.